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%% 
%%  Ein Beispiel der DANTE-Edition
%%  Mathematiksatz mit LaTeX
%%  2. Auflage
%% 
%%  Beispiel 11-03-1 auf Seite 316.
%% 
%%  Copyright (C) 2012 Herbert Voss
%% 
%%  It may be distributed and/or modified under the conditions
%%  of the LaTeX Project Public License, either version 1.3
%%  of this license or (at your option) any later version.
%% 
%%  See http://www.latex-project.org/lppl.txt for details.
%% 
%% 
%% ==== 
% Show page(s) 1
%% 
%% 
\documentclass[]{exaarticle2}
\pagestyle{empty}
\setlength\textwidth{352.81416pt}
\setlength\parindent{0pt}
\StartShownPreambleCommands
\usepackage{amsmath,fontspec,unicode-math,rotating,array,booktabs}
\setmathfont[version=Cambria,math-style=TeX]{Cambria Math}
\setmathfont[version=Asana,math-style=TeX]{Asana Math}
\setmathfont[version=XITS,math-style=TeX]{XITS Math}
\setmathfont[version=LM,math-style=TeX]{Latin Modern Math}
\setmathfont[version=Lucida,math-style=TeX]{Lucida Math}
\setmathfont[version=Euler,math-style=upright]{Neo Euler}
\def\rb#1{\rlap{\rotatebox{40}{#1}}}
\StopShownPreambleCommands
\begin{document}
\begin{tabular}{*6c}
%\rb{Computer Modern} &
\rb{Neo Euler} & \rb{Asana Math} & \rb{XITS Math} & \rb{Cambria Math} & \rb{Lucida Math} & \rb{LM Math}\\\toprule
%$\sqrt[a]{b}$  &
\mathversion{Euler}%\setmathfont[range=\mathit/{greek,Greek}]{XITS Math}
    $\displaystyle\sqrt[a]{b}$
                                   & \mathversion{Asana}$\displaystyle\sqrt[a]{b}$
                                   & \mathversion{XITS}$\displaystyle\sqrt[a]{b}$
                                   & \mathversion{Cambria}$\displaystyle\sqrt[a]{b}$
                                   & \mathversion{Lucida}$\displaystyle\sqrt[a]{b}$
                                   & \mathversion{LM}$\displaystyle\sqrt[a]{b}$\\

%$\sqrt[\uproot{10}a]{b}$           &
\mathversion{Euler}%\setmathfont[range=\mathit/{greek,Greek}]{XITS Math}
$\sqrt[\uproot{10}a]{b}$
                                   & \mathversion{Asana}$\displaystyle\sqrt[\uproot{10}a]{b}$
                                   & \mathversion{XITS}$\displaystyle\sqrt[\uproot{10}a]{b}$
                                   & \mathversion{Cambria}$\displaystyle\sqrt[\uproot{10}a]{b}$
                                   & \mathversion{Lucida}$\displaystyle\sqrt[\uproot{10}a]{b}$
                                   & \mathversion{LM}$\displaystyle\sqrt[\uproot{10}a]{b}$\\

%$\sqrt[\leftroot{10}a]{b}$         &
\mathversion{Euler}%\setmathfont[range=\mathit/{greek,Greek}]{XITS Math}
$\sqrt[\leftroot{10}a]{b}$
                                   & \mathversion{Asana}$\displaystyle\sqrt[\leftroot{10}a]{b}$
                                   & \mathversion{XITS}$\displaystyle\sqrt[\leftroot{10}a]{b}$
                                   & \mathversion{Cambria}$\displaystyle\sqrt[\leftroot{10}a]{b}$
                                   & \mathversion{Lucida}$\displaystyle\sqrt[\leftroot{10}a]{b}$
                                   & \mathversion{LM}$\displaystyle\sqrt[\leftroot{10}a]{b}$\\

%$\sqrt[\leftroot{10}\uproot{10}a]{b}$ &
\mathversion{Euler}%\setmathfont[range=\mathit/{greek,Greek}]{XITS Math}
$\sqrt[\leftroot{10}\uproot{10}a]{b}$
                                   & \mathversion{Asana}$\displaystyle\sqrt[\leftroot{10}\uproot{10}a]{b}$
                                   & \mathversion{XITS}$\displaystyle\sqrt[\leftroot{10}\uproot{10}a]{b}$
                                   & \mathversion{Cambria}$\displaystyle\sqrt[\leftroot{10}\uproot{10}a]{b}$
                                   & \mathversion{Lucida}$\displaystyle\sqrt[\leftroot{10}\uproot{10}a]{b}$
                                   & \mathversion{LM}$\displaystyle\sqrt[\leftroot{10}\uproot{10}a]{b}$     \\

%$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$ &
   \mathversion{Euler}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$
                                   & \mathversion{Asana}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$
                                   & \mathversion{XITS}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$
                                   & \mathversion{Cambria}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$
                                   & \mathversion{Lucida}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$
                                   & \mathversion{LM}$\displaystyle\int\limits_1^\infty\frac1{\alpha^2}\mathrm d\alpha$  \\\bottomrule
\end{tabular}
\end{document}